2019
DOI: 10.1016/j.cma.2018.10.048
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Cellular morphogenesis of three-dimensional tensegrity structures

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Cited by 24 publications
(12 citation statements)
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References 40 publications
(64 reference statements)
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“…Generally, tension is generated within the actomyosin contractile microfilaments and is counteracted by microtubules, which are able to resist the compression forces [10,16,17,18]. The Ingberg model has later been confirmed and improved by many other researcher groups [8,15,19,20,21,22]. Among these, Cai and co-authors, starting from the observation that the cytoskeletal components are nonlinear cell mechanical supports, introduced the concept of “initial imperfections” in the original tensegrity model.…”
Section: Mechanobiology: How Mechanical Forces Are Translated In Bmentioning
confidence: 99%
“…Generally, tension is generated within the actomyosin contractile microfilaments and is counteracted by microtubules, which are able to resist the compression forces [10,16,17,18]. The Ingberg model has later been confirmed and improved by many other researcher groups [8,15,19,20,21,22]. Among these, Cai and co-authors, starting from the observation that the cytoskeletal components are nonlinear cell mechanical supports, introduced the concept of “initial imperfections” in the original tensegrity model.…”
Section: Mechanobiology: How Mechanical Forces Are Translated In Bmentioning
confidence: 99%
“…• Kan et al [90] presented a static and dynamic complementarity framework for the analysis of TS'es with slack cables. • Aloui et al [91] built on the work in [65] and introduced a general methodology to obtain complex spatial TS'es from elementary cells by cellular morphogenesis.…”
Section: Form-finding Related Theories and Methodsmentioning
confidence: 99%
“…Consequently, the behavior of the network equilibrium model subject to external perturbations and/or damage (i.e., member removal) can be predicted by analyzing the topology of the network and the potential at each node. De Guzmán and Orden mathematically proved that all self-equilibrated frameworks are composed of elementary cells [38], while Aloui et al developed a bio-inspired generative approach to design and analyze self-stressed frameworks embedded in two-dimensional and three-dimensional spaces by decomposing the underlying graph to elementary units called cells [35][36][37]. They showed that the basis for the flow space ℱ can be described solely by getting the cellular structure of the graph.…”
Section: Cellular Structure Of Self-equilibrated Networkmentioning
confidence: 99%
“…Figure 2 shows the cell topology in a one-, two-, three-and four-dimensional space. Complex self-equilibrated frameworks can be obtained through cellular multiplication and the mechanisms of adhesion and fusion (Figure 3) [35][36][37]. Adhesion represents the combination of two cells without removing any shared edges (the underlying graphs are glued together), while fusion refers to the combination of two cells with the removal of one or more of their shared edges.…”
Section: Cellular Structure Of Self-equilibrated Networkmentioning
confidence: 99%